A computer manufacturer sells motherboards, CPUs, and cases. They only sell products in packages.Package 1 contains 1 motherboard(s) and 2 case(s).Package 2 contains 2 motherboard (s) and 3 CPU(s).Package 3 contains 3 case(s).In total, the company owns 30 motherboards, 27 CPUs, and 57 cases. What unique combination ofpackage sales will allow the company to get rid of its entire inventory?Hint: You should set up and solve a linear system to find the answer. If you find it helpful, you arewelcome to use numpy to solve the system.Package 1:Package 2:integerintegerPackage 3: integer???

Package 1 : 12 Package 2 : 9 Package 3 : 11Explanation:

Answered: A computer manufacturer sells…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Dr. Gurzick owns a computer store and is looking to determine an optimal amount of inventory. He sells laptops, pcs, and tablets. each laptop uses 1 processor, 1 hard drive, 3 sticks of ram, and 1 power supply. they sell for 300. each pc uses 2 processor, 2 hard drive, 3 sticks of ram, and 1 power supply. they sell for 500. each tablet uses 1 processor, 0 hard drives, 2 sticks of ram, and 1 power supply. they sell for 200. on hand I have 500 processors, 300 hard drives, 1000 sticks of ram, and 500 power supplies. Develop a linear programming model for this problem indicating what inventory should be selected to maximize profit by using excel.
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A dietician is planning a snack package of fruit and nuts. Each ounce of fruit will supply 1 unit of protein, 2 units of carbohydrates, and 1 unit of fat. Each ounce of nuts will supply 1 unit of protein, 1 unit of carbohydrates, and 1 unit of fat. Every package must provide at least 8 units of protein, at least 12 units of carbohydrates, and no more than 11 units of fat. Let x equal the ounces of fruit and y equal the ounces of nuts to be used in each package. a. Write a system of inequalities to express the conditions of the problem. b. Graph the feasible region of the system. a. Fill in the chart. Protein Carbohydrates Fat Fruit unit(s) per ounce unit(s) per ounce unit(s) per ounce Nuts unit(s) per ounce unit(s) per ounce unit(s) per ounce .. Requirements per package At least At least No more than unit(s) unit(s) unit(s)
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